MATHEMATICS HIGH SCHOOL

If a case of paper contains 16 packages of paper, and each package contains 500 sheets, how many sheets of paper are in a case? A. 7000 B. 8000 C. 5000 D. 4000

Answers

Answer 1

Answer: 16x500=8000 sheets of paper

the correct answer is B. 8000

Answer 2

Answer:

Answer: B

Step-by-step explanation: 16×500=8000

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Which statement correctly describes the relationship between the graph of f(x)=8xf(x)=8x and the graph of g(x)=4f(x)g(x)=4f(x) ? a.the graph of g(x)g(x) is translated 4 units left from the graph of f(x)f(x) .
b.the graph of g(x)g(x) is translated 4 units right from the graph of f(x)f(x) .
c.the graph of g(x)g(x) is a horizontal stretch of the graph of f(x)f(x) by a factor of 4.
d.the graph of g(x)g(x) is a vertical stretch of the graph of f(x)f(x) by a factor of 4.?

Answers

The graph of g(x) is a vertical stretch of the graph of f(x) by a factor of 4.

In a bakery that sells cookies there are 4 oatmeal cookies for every 11 chocolate cookies.If there are 285 cookies altogether how many oatmeal cookies are there?

Answers

Answer:

There are 76 oatmeal raisen cookies altogether.

Step-by-step explanation:

4 + 11 = 15

285/15 = 19

19 * 4 = 76

A. triangle abc is reflected over the y axis what are the coordinates of the rreflected triangle

B. describe in words what happens to the x coordinates and y coordinates of the original triangle's vertices as a result of this reflection

Answers

Answer:

(-1,3) (-3,1) and (-4,5)

Step-by-step explanation:

Given is a triangle ABC with coordinates (1,3)(3,1) (4,5)

First transformation is reflection over yaxis i.e. x=0

Reflection in the y -axis: A reflection of a point over the y -axis is shown. The rule for a reflection over the y -axis is (x,y)→(−x,y)

Hence x coordinate will change sign

The resulting coordinates would be

(-1,3) (-3,1) and (-4,5) respectively

y coordinates will remain the same because of this reflection.

Hence new coordinates would be

(-1,3) (-3,1) and (-4,5) For A, B and C in the same order

a.what's r?!
b.it turns from 3, 1 to 3, -1 and 1, 3 to 1, -3 and 5, 4 to 5, -4

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